2003
DOI: 10.1134/1.1576846
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Rate-equation approach to laser light statistics

Abstract: Single-mode cavity laser light statistics is considered within the framework of rate equations. According to this approach, fluctuations are caused by jumps in active and detecting atoms. The algebra is simple, allowing analytical expressions for the intracavity Fano factor and the photocurrent spectral density to be obtained. Poissonian, quiet, and optical pumps are considered. The results are verified by comparison with Monte Carlo simulations. An essentially exhaustive investigation of sub-Poissonian light … Show more

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Cited by 7 publications
(4 citation statements)
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“…Following Agrawal 21 and taking an intraband relaxation time below 100 fs which is consistent with InGaAsP active layers 22 or InGaAs QW 23 , it is not possible to have a stable dual-mode operation if the two modes are separated by less than 1.6 THz. This result was also obtained from rate-equations 24,25 . Such an estimation moreover neglects the spatial hole burning which is also involved in the coupling of longitudinal modes 26 .…”
Section: Introductionsupporting
confidence: 72%
“…Following Agrawal 21 and taking an intraband relaxation time below 100 fs which is consistent with InGaAsP active layers 22 or InGaAs QW 23 , it is not possible to have a stable dual-mode operation if the two modes are separated by less than 1.6 THz. This result was also obtained from rate-equations 24,25 . Such an estimation moreover neglects the spatial hole burning which is also involved in the coupling of longitudinal modes 26 .…”
Section: Introductionsupporting
confidence: 72%
“…Another exact and conceptually simple algorithm for stochastic simulation is Gillespie's Direct Method [19,20,42], which is similar to the FRM, but requires only two random draws per iteration. This could potentially increase the efficiency of the simulation further, but due to the relatively low number of event types in the rate equations, the difference in computation time is expected to be minor.…”
Section: Summary and Discussionmentioning
confidence: 99%
“…Another exact and conceptually simple algorithm for stochastic simulation is Gillespie's Direct Method [19,20,41], which is similar to the FRM, but requires only two random draws per iteration. This could potentially increase the efficiency of the simulation further, but due to the relatively low number of event types in the rate equations, the difference in computation time is expected to be minor.…”
Section: Summary and Discussionmentioning
confidence: 99%